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KB:
SUMO
Language:
ChineseLanguage
ChinesePinyinWriting
ChineseSimplifiedWriting
ChineseTraditionalLanguage
EnglishGroupLanguage
EnglishLanguage
FrenchLanguage
GermanLanguage
JapaneseLanguage
SpanishLanguage
SwedishLanguage
expectedYearOfGraduation
measuringListInterval
Formal Language:
OWL
SUO-KIF
TPTP
traditionalLogic
KB Term:
Term intersection
English Word:
Any
Noun
Verb
Adjective
Adverb
roomPolicy
Sigma KEE - roomPolicy
roomPolicy
appearance as argument number 1
(
instance
roomPolicy
BinaryPredicate
)
Hotel.kif 440-440
room policy
is an
instance
of
binary predicate
(
documentation
roomPolicy
EnglishLanguage
"(
roomPolicy
?ROOM ?POLICY) means that
Policy
?POLICY is applied to the
HotelUnit
?ROOM")
Hotel.kif 441-442
room policy
is an
instance
of
binary predicate
(
domainSubclass
roomPolicy
1
HotelUnit
)
Hotel.kif 445-445
The number 1 argument of
room policy
is a
subclass
of
hotel unit
(
domain
roomPolicy
2
Policy
)
Hotel.kif 446-446
The number 2 argument of
room policy
is an
instance
of
policy
appearance as argument number 2
(
termFormat
EnglishLanguage
roomPolicy
"room policy")
Hotel.kif 443-443
(
format
EnglishLanguage
roomPolicy
"%2 is a policy that applies to %1")
domainEnglishFormat.kif 4448-4448
(
format
ChineseTraditionalLanguage
roomPolicy
"%2 是應用在 %1 的 policy ")
domainEnglishFormat.kif 4449-4449
(
format
ChineseLanguage
roomPolicy
"%2 是应用在 %1 的 policy ")
domainEnglishFormat.kif 4450-4450
antecedent
(=>
(
roomPolicy
?ROOM ?POLICY)
(
forall
(?R)
(=>
(
instance
?R ?ROOM)
(
policyLocationCoverage
?POLICY ?R))))
Hotel.kif 448-453
If
X
is a
policy
that applies to
Y
, then For all
Object
Z
: if
Z
is an
instance
of
Y
, then
X
covers
Z
consequent
(=>
(
allRoomsPolicy
?INV ?POLICY)
(
forall
(?X)
(=>
(
memberType
?INV ?X)
(
roomPolicy
?X ?POLICY))))
Hotel.kif 233-238
If all rooms in
X
have policy
Y
, then For all
HotelUnit
Z
: if
Z
is a
member
type of
X
, then
Y
is a
policy
that applies to
Z
(=>
(
someRoomsPolicy
?INV ?POLICY)
(
exists
(?X)
(
and
(
memberType
?INV ?X)
(
roomPolicy
?X ?POLICY))))
Hotel.kif 248-253
If
some
rooms
in
X
have
Y
, then there exists
Z
such that
Z
is a
member
type of
X
and
Y
is a
policy
that applies to
Z
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Sigma version 3.0.0-
0a80e6c8
(2026-05-12) is
open source software
produced by
Articulate Software
and its partners